You are given two integers, rows and cols, which represent the number of rows and columns in a 1-based binary matrixA 1-based matrix has an indexing that starts from 1 instead of 0, and a binary matrix contains only binary values, i.e., 0 and 1. Therefore, a 1-based binary matrix is a matrix containing only 0s and 1s, whose indexes (for both rows and columns) start from 1.. In this matrix, each $0$ represents land, and each $1$ represents water.

Initially, on day 0, the whole matrix will just be all 0s, that is, all land. With each passing day, one of the cells of this matrix will get flooded and, therefore, will change to water, that is, from $0$ to $1$. This continues until the entire matrix is flooded. You are given a 1-based array, water_cells, that records which cell will be flooded on each day. Each element $water\_cells[i] = [r_{i},c_{i}]$ indicates the cell present at the ${r_{i}}^{th}$ row and ${c_{i}}^{th}$ column of the matrix that will change from land to water on the $i^{th}$ day.

We can cross any cell of the matrix as long as it’s land. Once it changes to water, we can’t cross it. To cross any cell, we can only move in one of the four cardinal directionsleft, right, up, and down. Given the number of rows and columns of a 1-based binary matrix and a 1-based array, water_cells, you are required to find the last day where you can still cross the matrix, from top to bottom, by walking over the land cells only.

Note: You can start from any cell in the top row, and you need to be able to reach just one cell in the bottom row for it to count as a crossing.

Constraints:

• $2 \leq$ rows$,$ cols $\leq 50$
• $4 \leq$ rows $\times$ cols $\leq 2500$
• water_cells.length $==$ rows $\times$ cols
• $1 \leq r_{i} \leq$ rows
• $1 \leq c_{i} \leq$ cols
• All values of water_cells are unique.